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Pythagorean Theorem
SinĀ²X + CosĀ²X = 1
Pythagorean Theorem with Secant
1 + tanĀ²X = secĀ²X
Pythagorean Theorem with Cosecant
1 + cotĀ²X = CscĀ²X
Cosine Inverse
Arccosx = arcsinx ā1-xĀ²
Sine Inverse
Arcsinx = arccosx ā1-xĀ²
Sine
Sinx = 1/cscx
Cosine
Cosx = 1/secx
Tangent
Tanx = 1/cotx
Cosecant
Cscx = 1/sinx
Secant
Secx = 1/cosx
Cotangent
Cotx = 1/tanx
Tangent Identity
Tanx = sinx/cosx
Cotangent identity
Cotx = cosx/sinx
Sine Sum Identity
Sin(Ī±+Ī²) = sinĪ±cosĪ² + cosĪ±sinĪ²
Sine Difference Identity
Sin(Ī±-Ī²) = sinĪ±cosĪ² - cosĪ±sinĪ²
Cosine Sum Identity
Cos(Ī±+Ī²) = cosĪ±cosĪ² - sinĪ±sinĪ²
Cosine Difference Identity
Cos(Ī±-Ī²) = cosĪ±cosĪ² + sinĪ±sinĪ²
Sine Double Angle Identity
Sin(2x) = 2sinxcosx
Cosine Double Angle Identity (cos and sine)
Cos(2x) = cosĀ²x-sinĀ²x
Cosine Double Angle Identity (with sine)
Cos(2x) = 1 - 2sinĀ²x
Cosine Double Angle Identity (with cos)
Cos(2x) = 2cosĀ²x - 1